Simple Inference on Functionals of Set-Identified Parameters Defined by Linear Moments
원문 초록
This paper considers uniformly valid inference for linear functionals and scalar subvectors of partially identified parameters defined by linear moment inequalities. Our proposed procedure amounts to bootstrapping the value functions of four carefully constructed "perturbed" linear programming problems, and does not require the researcher to grid over the parameter space. Our low-level conditions for uniform validity rely on an application of Sard's Theorem from differential topology. Our procedure is asymptotically conservative for the true partially identified parameter, but is valid under weak assumptions, performs well in finite samples, and is computationally simple to implement.
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